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z^3+64
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what about it? If you clarify on the problem we can give it a shot
\[z ^{3}+64\]
I need to find the sum of 2 cubes
and is this the volume of one cube, or two?
The example says we need to factor the sum of 2 cubes
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ahhh I see...one moment
ok
what you'll need for this problem is the sum of cubes formula, do you remember it?
\[a ^{3}+b ^{3}=(a+b)(a ^{2}-ab+b ^{2})\]
great! Exactly what we're looking for! Now, look at z as a and b cubed as 63, where you have something like this: \[a^{3}+b^{3}=(a+b)(a^{2}-ab+b^{2})\] \[z^{3} + (\sqrt[3]{64})^{3}=(z+\sqrt[3]{64})(z^{2}-z \sqrt[3]{64}+\sqrt[3]{64}^{2})\] just take the cube root of 64, plug it into the above equation, and you should have your answer.
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